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The time-dependent velocity is assumed to be a harmonic function about a mean velocity.
Let h ( z ) be a harmonic function in C + such that h ( z ) vanishes continuously in ∂ C +.
Lemma 2 Let α > 0, μ > 0, and u ( x ) be a harmonic function in the ball Ω.
Lemma 3 Let α > 0, μ > 0, and u ( x ) be a harmonic function in the domain Ω.
Let (h V)) be a harmonic function on (mathcal{T}_{n}(Gamma)) and a continuous function on (overline{mathcal{T}_{n}(Gamma)}), where (V=(R,Lambda)).
Let u ( x ) be a harmonic function in the domain Ω, and let 0 ≤ α, 0 < μ be arbitrary real numbers.
Similar(50)
The series converges for | y ′ | > | x |, and each term in it is a harmonic function of x.
The performance ratio is H (δ* δ-1)/2), where H is a harmonic function and δ* δ-1he maximum degree in the graph.
Because the diffusion equation is a harmonic function, a loop rarely occurs when a single potential field is used for downstream routing.
Set (h"(P)) is a harmonic function on (mathfrak{C}_{n}(Gamma)) such that u(P leq h"(P quad mbox{on } mathfrak{C}_{n}(Gamma). (4.4).
We remark that K ( C n , l, 0 ) ( P, Q ) is a harmonic function of P ∈ C n for any Q ∈ C n.
More suggestions(15)
be a nonsmooth function
be a suitable function
be a nonnegative function
be a harmonic convergence
be a harmonic mismatch
be a real function
be a nondecreasing function
be a Young function
be a normal function
be a fuzzy function
be a positive function
be a convex function
be a meromorphic function
be a modulus function
be a harmonic harmonic
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